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Question

The dimension of surface tension is ______.

This question was previously asked in
RRB NTPC 2024 Undergraduate CBT 1 Question Paper (29-Aug-2025) (Shift 1)
The correct answer is

ML⁰T⁻²

Surface tension is defined as the force acting per unit length on the surface of a liquid. The formula for surface tension (\( \gamma \)) is given by:

\( \gamma = \frac{F}{L} \)

where:

  • \( \gamma \) represents surface tension
  • \( F \) represents force
  • \( L \) represents length

The dimension of force (F) is \( MLT^{-2} \) and the dimension of length (L) is \( L \).

Therefore, the dimension of surface tension is:

\( [\gamma] = \frac{[F]}{[L]} = \frac{MLT^{-2}}{L} = MT^{-2} \)

This can also be written as \( ML^0T^{-2} \).

Therefore, the correct option is ML⁰T⁻².

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Important Questions from Dimensions of physical quantities

  1. The dimensional formula of force:

  2. Which of the following combinations of fundamental constants has the dimension of length, $[L^1]$? (Given: Planck constant $h = [ML^2T^{-1}]$, speed of light $c = [LT^{-1}]$, gravitational constant $G = [M^{-1}L^3T^{-2}])$
  3. What is the formula of velocity gradient?

  4. What is the SI unit for measuring the luminous intensity?

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